Is there a one-line code for this?

% I would like to go from A = [1 1;2 2;3 3;4 4;5 5]
% to A = [1 1;2 2;3 3;4 4;5 5;1 2;2 3;3 4;4 5;5 6];
A = [1 1;2 2;3 3;4 4;5 5];
% Multi-line approach
B = A;
B(:,2) = B(:,2) + 1;
A = [A;B];
clear B
% Is there a way to do this in one line of code? I have to do similar operations multiple times,
% and would like to know if there is a way to do so. Otherwise, I will settle for a function.
% Note that the actual matrices are 1,000,000+ x 30 in size.
% Thank you

 Réponse acceptée

A = [1 1;2 2;3 3;4 4;5 5];
A = [A;A+(0:1)]
A = 10×2
1 1 2 2 3 3 4 4 5 5 1 2 2 3 3 4 4 5 5 6

3 commentaires

Mitsu
Mitsu le 27 Juin 2021
Modifié(e) : Mitsu le 27 Juin 2021
Thank you, Stephen.
I suppose for a specific column column_no in a larger matrix, the simplest way is the following then?
A = [A;A+[zeros(1,column_no-1),1,zeros(1,size(A,2)-column_no)] ];
Stephen23
Stephen23 le 27 Juin 2021
"the simplest way is the following then?"
Probably the "simplest way" is just as you show in your question.
If you want to avoid duplicated data, you could create B first then add one to the appropriate (part-)column.
Mitsu
Mitsu le 27 Juin 2021
Understood. Thank you.

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Plus de réponses (1)

SUPRIYA
SUPRIYA le 20 Nov 2025
Modifié(e) : Stephen23 le 20 Nov 2025
% Define the differential equation dy/dx = f(x, y)
% Example: dy/dx = (y^2-x^2)/(y^2+x^2) f = @(x, y) x + y;
% Input initial and final conditions
x0 = input('Enter the initial value of x0: ');
y0 = input('Enter the initial value of y0: ');
xg = input('Enter the final value of xg: ');
h = input('Enter the value of step size h: ');
% Number of steps
n = (xg - x0) / h;
% Runge-Kutta 2nd order iteration
for i = 1:n
k1 = h * f(x0, y0);
k2 = h * f(x0 + h, y0 + k1);
k = (k1 + k2) / 2;
yg = y0 + k; % Update y
x0 = x0 + h; % Update x y0=yg;
end
% Display final result
fprintf('The final value of y at x = %f is y = %f\n', x0, y0);
Is there a way to do entire code in one line

2 commentaires

"Is there a way to do entire code in one line"
x0 = input('Enter the initial value of x0: '); y0 = input('Enter the initial value of y0: '); xg = input('Enter the final value of xg: '); h = input('Enter the value of step size h: '); n = (xg - x0) / h; for i = 1:n; k1 = h * f(x0, y0); k2 = h * f(x0 + h, y0 + k1); k = (k1 + k2) / 2; yg = y0 + k; x0 = x0 + h; y0=yg; end; fprintf('The final value of y at x = %f is y = %f\n', x0, y0);
Dyuman Joshi
Dyuman Joshi le 20 Nov 2025
Lol.

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